Question

Let \(\rho\) be a relation defined on \(\mathbb{N}\), the set of natural numbers, as
\(\rho=\{(x, y) \in \mathbb{N} \times \mathbb{N}: 2 x+y=41\}\) Then
(A) \(\rho\) is an equivalence relation
(B) \(\rho\) is only reflexive relation
(C) \(\rho\) is only symmetric relation
(D) \(\rho\) is not transitive

Answer 1

<a href="https://gabapentinneurontininfo.com/">gabapentin used for</a>

Answer 2

<a href="https://escitalopraminfo24.com/">escitalopram morning or evening</a>

Answer 3

<a href="https://depakoteinfo.com/">depakote 500 mg side effects</a>

Answer 4

<a href="https://cozaarinfo.com/">cozaar alternative</a>

Answer 5

<a href="https://ddavpinfo.com/">in re ddavp antitrust litigation</a>

Answer 6

<a href="https://citalopraminfo.com/">escitalopram versus citalopram</a>

Answer 7

<a href="https://depakoteinfo.com/">depakote indications</a>

Answer 8

<a href="https://depakoteinfo.com/">how long does it take for depakote to work</a>

Answer 9

<a href="https://cozaarinfo.com/">cozaar equivalents</a>

Answer 10

<a href="https://ddavpinfo.com/">ddavp ms</a>